Hyperbola

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Column 1, 2 and 3 contains conics, equations of tangents to the conics and points of contact, respectively.
Column 1Column 2Column 3
(I) x2+y2=a2(i) my=m2x+a(Q)(
a
m2
,
2a
m
)
(II) x2+a2y2=a2(ii) y=mx+a√m2+1(Q) (
−ma
√m2+1
,
a
√m2+1
)
(III) y2=4ax(iii) y=mx+√a2m2−1(R) (
−a2m
√a2m2+1
,
1
√a2m2+1
)
(IV) x2−a2y2=a2(iv) y=mx+√a2m2+1(S) (
−a2m
√a2m2−1
,
−1
√a2m2−1
)
Section: Mathematics
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Question : 6 of 15
 
Marks: +1, -0
For a=√2, if a tangent is drawn to a suitable conic (Column 1) at the point of contact (−1,1) hen which of the following options is the only CORERCT combination for obtaining its equation ?
[JEE Adv 2017 P1]
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